Analysis of Variation of Brillouin and Rayleigh Scattering Coefficients with Thermal Strain in Landau-Placzek Ratio Based Optical Fiber Distributed Sensing for XLPE Insulated Power Cables


(*) Corresponding author


Authors' affiliations


DOI's assignment:
the author of the article can submit here a request for assignment of a DOI number to this resource!
Cost of the service: euros 10,00 (for a DOI)

Abstract


The optical fiber distributed sensing method based on Landau-Placzek Ratio (LPR), where Rayleigh and Brillouin scattering coefficients are utilized, is widely used for detecting thermal strain formations in XLPE insulated power cables. In this study, using strain dependence of material characteristics in XLPE cable insulation, i.e. Young and  Shear moduli and the Poisson ratio, variations of Rayleigh and Brillouin scattering coefficients with thermal strain and their thermal strain sensitivities have been analyzed. Using Matlab R2008a, behaviour of the sensing fiber integrated to a 64/110 kV power cable has been obtained with simulations for 318 ºK – 339 ºK temperature range and 668   - 1231   thermal strain range. For thermal strain variations in 668   - 1231  range, while thermal strain sensitivity of Rayleigh scattering coefficient is changing from 1.8286 × 10-4 % to 1.8267 × 10-4 % , that of Brillouin scattering coefficient changes from – 7.9727 × 10-4 % to - 8.0086 × 10-4 % . Using simulation results, thermal strain sensitivity variations of Rayleigh and Brillouin scattering coefficients have been computed as  - 3.27 × 10-10 %/  and  - 6.38 × 10-9 %/ , respectively. In 668   - 1231  range, it has been observed that thermal strain sensitivity of LPR changes from 9.7439 × 10-4 % to 9.7068 × 10-4 %. Using LPR simulation results, strain-dependent LPR formula derived with the analytical method has been simplified and expressed with a linear equation
Copyright © 2013 Praise Worthy Prize - All rights reserved.

Keywords


Brillouin Scattering Coefficient; Distributed Sensing; Landau-Placzek Ratio; Optical Fiber; Rayleigh Scattering Coefficient; Thermal Strain

Full Text:

PDF


References


Y. Lu, C. Li, X. Zhang, S. Yam, Determination of Thermal Residual Strain in Cabled Optical Fiber with High Spatial Resolution by Brillouin Optical Time-Domain Reflectometery, Optics and Lasers in Engineering, vol. 49, 2011, pp. 1111 – 1117.

A. Gunday, Sensing simulations of the temperatures and strains

occurred on power cable by the optical fiber sensors, MS thesis, Graduate School of Natural and Applied Sciences, Uludağ University, Bursa, Turkey, 2007 (in Turkish).

V. Buchholz, M. Colwell, H.E. Orton, J.Y. Wong, Elevated Temperature Operation of XLPE Distribution Cable Systems, IEEE Transactions on Power Delivery, vol. 8 n. 3, 1993, pp. 743 – 749.

A. Ishibashi, T. Kawai, S. Nakagawa, H. Muto, S. Katakai, K. Hirotsu, T. Nakatsuka, A Study of Treeing Phenomena in the Development of Insulation for 500 kV XLPE Cables, IEEE Transactions on Dielectrics and Electrical Insulation, vol. 5 n. 5, 1998, pp. 695 – 706.

Khan, A.A., Malik, N., Al-Arainy, A., Alghuwainem, S., Online partial discharge monitoring in underground power cables - Challenges and oversights, (2012) International Review on Modelling and Simulations (IREMOS), 5 (6), pp. 2582-2589.

Lachini, S., Gholami, A., Mirzaie, M., Determination of electric field and thermal distribution in power cable with cavity, (2010) International Review on Modelling and Simulations (IREMOS), 3 (5), pp. 972-982.

Lachini, S., Salar, A.H., Gholami, A., Lachini, Z., Computation of potential, electric field and temperature distribution in cables by finite element method, (2012) International Review on Modelling and Simulations (IREMOS), 5 (6), pp. 2600-2609.

G. Yilmaz, S.E. Karlik, A Distributed Optical Fiber Sensor for Temperature Detection in Power Cables, Sensors and Actuators A-Physical, vol. 125 n. 2, 2006, pp. 148 – 155.

J.M. Senior, Optical Fiber Communications-Principles and Practice 3rd Edition, (Prentice Hall, 2009).

Q. Yu, Distributed Brillouin sensing using polarization-maintaining fibers with high measurement accuracy, Ph.D. dissertation, Ottowa-Carleton Institute for Physics, University of Ottawa, Canada, 2006.

A. Gunday, G. Yilmaz, S.E. Karlik, Temperature and Strain Sensing by the Method of Optical Fiber Distributed Sensing in Power Cable, Uludağ University Journal of Engineering and Architecture Faculty, vol. 12 n. 2, 2007, pp. 43 – 52 (in Turkish).

K.R.C.P. De Souza, Fiber optic distributed sensing based on spontaneous Brillouin scattering, Ph.D. dissertation, University of Southampton, UK, 1999.

M.N. Alahbabi, Distributed optical fiber sensors based on the coherent detection of spontaneous Brillouin scattering, Ph.D. dissertation, University of Southampton, UK, 2005.

M.A. Soto, G. Bolognini, F. Di Pasquale, 30-km spontaneous-Brillouin distributed temperature sensor employing simplex-coding and low optical input power, IEEE SENSORS 2008 Conference, October 26-29, 2008, Lecce, Italy.

X. Bao, J. Dhliwayo, N. Heron, D.J. Webb, D.A. Jackson, Experimental and Theoretical Studies on a Distributed Temperature Sensor Based on Brillouin Scattering, Journal of Lightwave Technology, vol. 13 n. 7, 1995, pp. 1340 – 1348.

K. Onaran, Malzeme Bilimi (Material Science) 11th Edition (Bilim Teknik Publishing House, 2009) (in Turkish).

W.H. Wang, The Elastic Properties, Elastic Models and Elastic Perspectives of Metallic Glasses, Progress in Materials Science, vol. 57, 2012, pp. 487 – 656.

A. Gunday, G. Yilmaz, S.E. Karlik, Spontaneous Raman power and Brillouin frequency shift method based distributed temperature and strain detection in power cables, The 5th International Conference on Electrical and Electronics Engineering, ~ELECO 2007~, December 5-9, 2007, Bursa, Turkey.

M. Lancry, E. Régnier, B. Poumellec, Fictive Temperature in Silica-Based Glasses and its Application to Optical Fiber Manufacturing, Progress in Materials Science, vol. 57, 2012, pp. 63 – 94.


Refbacks

  • There are currently no refbacks.



Please send any question about this web site to info@praiseworthyprize.com
Copyright © 2005-2024 Praise Worthy Prize